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Experimental design application interpretation in pharmaceutical technology

Authorized Users Only
2013
Authors
Đuriš, Jelena
Ibrić, Svetlana
Đurić, Zorica
Book part (Published version)
Metadata
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Abstract
This chapter provides a basic theoretical background on experimental design application and interpretation. Techniques described include screening designs, full and fractional factorial designs, Plackett-Burman design, D-optimal designs, response surface methodology, central composite designs, Box-Behnken design, and mixture designs, etc. The reader will be introduced to the experimental domains covered by specific design, making it easier to select the one appropriate for the problem. After theoretical introduction, a number of illustrative examples of design of experiments application in the field of pharmaceutical technology are presented.
Keywords:
Design of experiments / Full and fractional factorial designs / Mixture designs / Response surface methodology / Screening designs
Source:
Computer-Aided Applications in Pharmaceutical Technology, 2013, 31-56
Publisher:
  • Elsevier Inc.

DOI: 10.1016/B978-1-907568-27-5.50003-2

Scopus: 2-s2.0-84904149686
[ Google Scholar ]
3
URI
https://farfar.pharmacy.bg.ac.rs/handle/123456789/2021
Collections
  • Radovi istraživača / Researchers’ publications
Institution/Community
Pharmacy
TY  - CHAP
AU  - Đuriš, Jelena
AU  - Ibrić, Svetlana
AU  - Đurić, Zorica
PY  - 2013
UR  - https://farfar.pharmacy.bg.ac.rs/handle/123456789/2021
AB  - This chapter provides a basic theoretical background on experimental design application and interpretation. Techniques described include screening designs, full and fractional factorial designs, Plackett-Burman design, D-optimal designs, response surface methodology, central composite designs, Box-Behnken design, and mixture designs, etc. The reader will be introduced to the experimental domains covered by specific design, making it easier to select the one appropriate for the problem. After theoretical introduction, a number of illustrative examples of design of experiments application in the field of pharmaceutical technology are presented.
PB  - Elsevier Inc.
T2  - Computer-Aided Applications in Pharmaceutical Technology
T1  - Experimental design application interpretation in pharmaceutical technology
SP  - 31
EP  - 56
DO  - 10.1016/B978-1-907568-27-5.50003-2
ER  - 
@inbook{
author = "Đuriš, Jelena and Ibrić, Svetlana and Đurić, Zorica",
year = "2013",
abstract = "This chapter provides a basic theoretical background on experimental design application and interpretation. Techniques described include screening designs, full and fractional factorial designs, Plackett-Burman design, D-optimal designs, response surface methodology, central composite designs, Box-Behnken design, and mixture designs, etc. The reader will be introduced to the experimental domains covered by specific design, making it easier to select the one appropriate for the problem. After theoretical introduction, a number of illustrative examples of design of experiments application in the field of pharmaceutical technology are presented.",
publisher = "Elsevier Inc.",
journal = "Computer-Aided Applications in Pharmaceutical Technology",
booktitle = "Experimental design application interpretation in pharmaceutical technology",
pages = "31-56",
doi = "10.1016/B978-1-907568-27-5.50003-2"
}
Đuriš, J., Ibrić, S.,& Đurić, Z.. (2013). Experimental design application interpretation in pharmaceutical technology. in Computer-Aided Applications in Pharmaceutical Technology
Elsevier Inc.., 31-56.
https://doi.org/10.1016/B978-1-907568-27-5.50003-2
Đuriš J, Ibrić S, Đurić Z. Experimental design application interpretation in pharmaceutical technology. in Computer-Aided Applications in Pharmaceutical Technology. 2013;:31-56.
doi:10.1016/B978-1-907568-27-5.50003-2 .
Đuriš, Jelena, Ibrić, Svetlana, Đurić, Zorica, "Experimental design application interpretation in pharmaceutical technology" in Computer-Aided Applications in Pharmaceutical Technology (2013):31-56,
https://doi.org/10.1016/B978-1-907568-27-5.50003-2 . .

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